Yanjun Li

most citedConstructing new APN functions through relative trace functions

1 citations · 1 across the 3 of their papers we have counts for

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cs.IT2021★ 1 cited

Constructing new APN functions through relative trace functions

Lijing Zheng, Haibin Kan, Yanjun Li +2

In 2020, Budaghyan, Helleseth and Kaleyski [IEEE TIT 66(11): 7081-7087, 2020] considered an infinite family of quadrinomials over $F_{2^{n}}$ of the form $x^3+a(x^{2^s+1})…

cs.IT2019

Constructing vectorial bent functions via second-order derivatives

Lijing Zheng, Jie Peng, Haibin Kan +1

Let $n$ be an even positive integer, and $m < n$ be one of its positive divisors. In this paper, inspired by a nice work of Tang et al. on constructing large classes of bent function…

cs.IT2019

On constructions and properties of $(n, m)$ -functions with maximal number of bent components

Lijing Zheng, Jie Peng, Haibin Kan +2

For any positive integers $n = 2 k$ and $m$ such that $m \geq k$ , in this paper we show the maximal number of bent components of any $(n, m)$ -functions is equal to $2^{m} - 2^{m - k}$ , and…

Constructing new APN functions through relative trace functions

Constructing vectorial bent functions via second-order derivatives

On constructions and properties of (n,m)-functions with maximal number of bent components

On constructions and properties of $(n, m)$ -functions with maximal number of bent components